Results 11 to 20 of about 54,610 (362)
Octahedron Subgroups and Subrings [PDF]
In this paper, we define the notions of i-octahedron groupoid and i-OLI [resp., i-ORI and i-OI], and study some of their properties and give some examples. Also we deal with some properties for the image and the preimage of i-octahedron groupoids [resp.,
Jeong-Gon Lee, Young Bae Jun, Kul Hur
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Arctic curves of the octahedron equation [PDF]
We study the octahedron relation (also known as the $A_{\infty}$ $T$-system), obeyed in particular by the partition function for dimer coverings of the Aztec Diamond graph.
Francesco+2 more
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Distance and Similarity Measures for Octahedron Sets and Their Application to MCGDM Problems
In this paper, in order to apply the concept of octahedron sets to multi-criteria group decision-making problems, we define several similarity and distance measures for octahedron sets.
Güzide Şenel, Jeong-Gon Lee, Kul Hur
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On multiplicative degree based topological indices for planar octahedron networks
Chemical graph theory is a branch of graph theory in which a chemical compound is presented with a simple graph called a molecular graph. There are atomic bonds in the chemistry of the chemical atomic graph and edges. The graph is connected when there is
Dustigeer Ghulam+3 more
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Mechanical property of octahedron Ti6Al4V fabricated by selective laser melting
The stress shielding effect is a critical issue for implanted prosthesis due to the difference in elastic modulus between the implanted material and the human bone.
Zhai Yun, He Sibo, Lei Lei, Guan Tianmin
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Mesoporous Octahedron-Shaped Tricobalt Tetroxide Nanoparticles for Photocatalytic Degradation of Toxic Dyes [PDF]
The present article reports a facile approach to fabrication of mesoporous octahedron-shaped tricobalt tetroxide nanoparticles (Co3O4 NPs) with a very narrow size distribution for eco-friendly remediation of toxic dyes. Co3O4 NPs were fabricated by a sol–
Vaishali N. Sonkusare+7 more
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A Periodicity Theorem for the Octahedron Recurrence [PDF]
We investigate a variant of the octahedron recurrence which lives in a 3-dimensional lattice contained in [0,n] x [0,m] x R. Generalizing results of David Speyer math.CO/0402452, we give an explicit non-recursive formula for the values of this recurrence in terms of perfect matchings.
André Henriques
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Ramsey numbers in octahedron graphs
For \(t\)-colorings of the octahedron graph with \(2n\) vertices, \(O_n=K_{2n}-nK_2\), the octahedron Ramsey number \(r_O(G_1,\ldots,G_t)\) is defined as the smallest integer \(n\) such that any \(t\)-coloring of the edges of \(O_n\) contains a monochromatic copy of \(G_i\) for some color \(i\). Lower and upper bounds for octahedron Ramsey numbers with
Heiko Harborth, Ingrid Mengersen
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On Topological Properties of Planar Octahedron Networks [PDF]
In the research of QSAR and QSPR correlations, topological indices such as the Randi’c index, Zagreb index, ABC index, and geometric-arithmetic index have been proposed to analyze bio-compatibility of chemical compounds.
Jia‐Bao Liu+4 more
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The Octahedron family as a source of tensegrity families: The X-Octahedron family
Abstract A tensegrity family is a group of tensegrity structures that share a common connectivity pattern. The three first members of the Octahedron family are the octahedron, the expanded octahedron and the double-expanded octahedron. In this work a new family is presented: the X-Octahedron family.
Manuel Alejandro Fernández-Ruiz+2 more
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